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Preface to the Classics Edition; Preface; Errata; Introduction; Part I. Monic Matrix Polynomials: 1. Linearization and standard pairs; 2. Representation of monic matrix polynomials; 3. Multiplication and divisibility; 4. Spectral divisors and canonical factorization; 5. Perturbation and stability of divisors; 6. Extension problems; Part II. Nonmonic Matrix Polynomials: 7. Spectral properties and representations; 8. Applications to differential and difference equations; 9. Least common multiples and greatest common divisors of matrix polynomials; Part III. Self-Adjoint Matrix Polynomials: 10. General theory; 11. Factorization of self-adjoint matrix polynomials; 12. Further analysis of the sign characteristic; 13: Quadratic self-adjoint polynomials; Part IV. Supplementary Chapters in Linear Algebra: S1. The Smith form and related problems; S2. The matrix equation AX – XB = C; S3. One-sided and generalized inverses; S4. Stable invariant subspaces; S5. Indefinite scalar product spaces; S6. Analytic matrix functions; References; List of notation and conventions; Index.
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Add Matrix Polynomials (Classics in Applied Mathematics), This book is the definitive treatment of the theory of polynomials in a complex variable with matrix coefficients. Basic matrix theory can be viewed as the study of the special case of polynomials of first degree; the theory developed in Matrix Polynomial, Matrix Polynomials (Classics in Applied Mathematics) to the inventory that you are selling on WonderClubX
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Add Matrix Polynomials (Classics in Applied Mathematics), This book is the definitive treatment of the theory of polynomials in a complex variable with matrix coefficients. Basic matrix theory can be viewed as the study of the special case of polynomials of first degree; the theory developed in Matrix Polynomial, Matrix Polynomials (Classics in Applied Mathematics) to your collection on WonderClub |